It is well known that general variational inequalities provide us with a unified, natural, novel
and simple framework to study a wide class of unrelated problems, which arise in pure and …

General variational inequalities provide us with a unified, natural, novel and simple
framework to study a wide class of equilibrium problems arising in pure and applied …

This paper proposes two algorithms that are based on a subgradient and an inertial scheme
with the explicit iterative method for solving pseudomonotone equilibrium problems. The …

Consider the variational inequality VI (C, F) of finding a point x*∈ C satisfying the property〈
Fx*, x− x*〉≥ 0, for all x∈ C, where C is the intersection of finite level sets of convex …

In this paper we propose two iterative schemes for solving equilibrium problems which are
called dual extragradient algorithms. In contrast with the primal extragradient methods in …

We propose a new iterative two-step proximal algorithm for solving the problem of
equilibrium programming in a Hilbert space. This method is a result of extension of LD …

In this paper, we introduce a new class of equilibrium problems, known as invex equilibrium
problems in the setting of invexity. This class of equilibrium problems includes equilibrium …

In this article, we focus on improving the sub-gradient extra-gradient method to find a
solution to the problems of pseudo-monotone equilibrium in a real Hilbert space. The weak …

In this paper, two algorithms are proposed for a class of pseudomonotone and strongly
pseudomonotone equilibrium problems. These algorithms can be viewed as a extension of …

In this paper, we use the auxiliary principle technique to suggest and analyze a number of
iterative methods for solving mixed quasiequilibrium problems. We prove that the …